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\newtheorem{theorem}{Theorem}[section]
\newtheorem{lemma}[theorem]{Lemma}
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\theoremstyle{definition}
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\begin{document}
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\noindent \textbf{{\footnotesize Journal of Algebraic Systems\\ Vol. XX, No XX, (201X), pp XX-XX}}\\[1.00in]
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\title[Short title of the paper should appear here]{Full title of the paper shoud appear her}
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\author[Mesforush and Hashemi]{A. Mesforush$^{*}$ and E. Hashemi}
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\thanks{{\scriptsize
\hskip -0.4 true cm MSC(2010): Primary: 65F05; Secondary: 46L05,
11Y50
\newline Keywords: one, two, three.\\
Received: 4 April 2010, Accepted: 25 June 2012.\\
$*$Corresponding author }}

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\begin{abstract}
We study the nonlinear stochastic Cahn-Hilliard equation
perturbed by
  additive colored noise.  We show almost sure existence and
  regularity of solutions.
\end{abstract}

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\maketitle
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\section{Introduction}
While you are preparing your paper, please take care of the
following:
\begin{enumerate}
\item Dates: Received: 4 April 2010, Accepted: 25 June 2012.\\
\item Abstract: 150 words or less.\\
\item MSC2010.\\
\item Key words: At least 3 items and at most 5 items.\\
\item Authors: Full names, mailing addresses and emails of all authors.\\
\item Acknowledgement: At the end of paper but preceding to References.\\
\item Margins: A long formula should be broken into two or more lines. \\
\item References: Use \cite{Ha} to refer to the specific book/paper [1] in the text.
 Remove unused references. References should be given in alphabetical order with the following
  format: a) to books – author, title, publisher, location, year of publication; b)
  to articles in periodicals or collections – author,
   title of the article, title of the periodical (collection),
   volume, year, pagination. Abbreviations of titles of periodicals and
   collections should be given following Mathematical Reviews at Abbreviations of names
    of serials, see www.ams.org/msnhtml/serials.pdf\\
\end{enumerate}


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\section{Main results}

The following is an example of a lemma.

\begin{lemma} Assume that $K$ is
an arbitrary field, $GL(n,K)$ is a linear group of dimension $n$
over $K$, $n$ is a positive integer.
\end{lemma}
\begin{equation} \label{a}
x^ja =\sum_{i=0}^j f_i^ j (a)x^i.
\end{equation}

%---------------------------------------------------------------------------------------%

Here is an example of a table.

\begin{table}[ht]
\small
\caption{Your table's caption}\label{eqtable}
\begin{tabular}{ccc}
  \hline
  % after \\: \hline or \cline{col1-col2} \cline{col3-col4} ...
  col1 & col2 & col3 \\
  \hline
  4 & 5 & 6 \\
  7 & 8 & 9 \\
  \hline
\end{tabular}
\end{table}


The following is an example of an example.

%---------------------------------------------------------------------------------------%

\begin{example}
Let $D_{\infty}=<a,b|a^2=b^2=1>\cong {\mathbb Z}_2*{\mathbb Z}_2$ be
the infinite dihedral group. Then
$$M^{(2)}(D_{\infty})\not\cong M^{(2)}({\mathbb Z}_2)\oplus M^{(2)}({\mathbb Z}_2).$$
\end{example}

%---------------------------------------------------------------------------------------%

The following is an example of a theorem and a proof.

%---------------------------------------------------------------------------------------%

\begin{theorem}\label{maintheorem}
If ${\bf B}$ is an open ball of a real inner product space
${\mathcal X}$ of dimension greater than $1$, ${\mathcal Y}$ is a
\end{theorem}

%---------------------------------------------------------------------------------------%

\begin{proof}
First note that if $f$ is a generalized Jensen mapping with
parameters $t=s \geq r $, then.
\end{proof}
%------------------------------------------------------------------------------
This is an example of a matrix
$$T=\left[
\begin{array}{cc}
10 &-9 \\
-1 & \sqrt{3}
\end{array}
\right]$$
%--------------------------------------------------------------------------------

\begin{example}
{\rm }\cite[Example 4.6]{Ha} Let $R_0$ be a domain of
characteristic zero, and $R := R_0[t]$.
 Define $\alpha|_{R_0} = Id$ and $\alpha(t) = -t$. Now, for $a \in  R_0$, set
$$\delta(at^l) := \left \{ \begin{array}{ll}
at^{l-1} & {\rm if \ l \
is \ odd}\\
0 & {\rm if \ l \ is \ even.}
\end{array}\right.$$   Hence,
$M[x]_{R[x;\alpha,\delta]}$ is quasi-Baer, by Theorem
\ref{maintheorem}.
\end{example}

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\vskip 0.4 true cm

\begin{center}{\textbf{Acknowledgments}}
\end{center}
The author wish to thank $\cdots$ \\ \\
\vskip 0.4 true cm

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% References
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\bibliographystyle{amsplain}
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% Please cite your relevant papers but at most total 5 papers/books.
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\begin{thebibliography}{5}

\bibitem{Ha} J. Abaffy, C. G. Broyden and E. Spedicato,
A class of direct methods for linear equations, {\em Numer.
Math.} {\bf 45} (1984), 361--376.

\bibitem{ABSB} J. Abaffy and E. Spedicato, {\em ABS}
Projection Algorithms: Mathematical Techniques for Linear and
Nonlinear Equations, Ellis Horwood, Chichester, 1989.


\end{thebibliography}

\bigskip
\bigskip


%{\bf Received: Month xx, 200x}

{\footnotesize {\bf First Author}\; \\ {Department of
Mathematics}, {University
of ABCD, P.O.Box xxxx,} {City, Country.}\\
{\tt Email: xxx\@xxxxx}\\

{\footnotesize {\bf Second Author}\; \\ {Department of
Mathematics}, {University
of ABCD, P.O.Box xxxx,} {City, Country.}\\
{\tt Email: xxx\@xxxxx}\\


\end{document}
